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Modified Multiblock Partial Least Squares Path Modeling Algorithm with Backpropagation Neural Networks Approach

机译:BackPropagation神经网络方法的修改多块偏最小二乘路径建模算法

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PLS Path Modeling (PLS-PM) is different from covariance based SEM, where PLS-PM use an approach based on variance or component, therefore, PLS-PM is also known as a component based SEM. Multiblock Partial Least Squares (MBPLS) is a method in PLS regression which can be used in PLS Path Modeling which known as Multiblock PLS Path Modeling (MBPLS-PM). This method uses an iterative procedure in its algorithm. This research aims to modify MBPLS-PM with Back Propagation Neural Network approach. The result is MBPLS-PM algorithm can be modified using the Back Propagation Neural Network approach to replace the iterative process in backward and forward step to get the matrix t and the matrix u in the algorithm. By modifying the MBPLS-PM algorithm using Back Propagation Neural Network approach, the model parameters obtained are relatively not significantly different compared to model parameters obtained by original MBPLS-PM algorithm.
机译:PLS路径建模(PLS-PM)与基于协方差的SEM不同,其中PLS-PM使用基于方差或组件的方法,因此,PLS-PM也称为基于组件的SEM。多帧部分最小二乘(MBPLS)是PLS回归中的方法,其可以用于称为多嵌段PLS路径建模(MBPLS-PM)的PLS路径建模。该方法在其算法中使用迭代过程。本研究旨在通过反向传播神经网络方法修改MBPLS-PM。结果是MBPLS-PM算法可以使用背部传播神经网络方法来修改,以替换向后和向前步骤中的迭代过程来获取算法中的矩阵T和矩阵U。通过使用反向传播神经网络方法修改MBPLS-PM算法,与由原始MBPLS-PM算法获得的型号参数相比,所获得的模型参数相对显着不同。

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